BIBLIOGRAPHY ON THE COMPLETELY DECOMPOSED ...

function fields, Math. Zeit. 221 (1996), pp. 1-19.
19. J.- L. Colliot Thelene, M. Ojanguren, Locally trivial homogeneous spaces, Publ.
Math. IHES, 75 (1992), 97-122.
20. P. Gille, La R-equivalence sur les groupes algébriques réductifs, Publ.
Math.IHES, no. 86 (1997), pp. 199-235.
21. A. Pianzola, Affine Kac-Moody Lie algebras and torsors over the punctured
line, Preprint, 2002, pp. 1-8, available at http : //www.arXiv.org/, no.
math.RT/0203277.
22. K. Zainulin, Hyposis of Grothendieck for principle homogeneous spaces
for some algebraic groups, Thesis, LOMI, St. Petersburg, 2001, http :
//www.mathematik.uni − bielefeld.de/ ∼ kirill/publ/thesis/phd − thesis.pdf
23. P. Gille, Torseurs sur la droite affine, Transformation groups, v. 7, no. 3 (2002),
pp. 231-245,
24. I. Panin, Purity for similarity factors, in ”Algebra and number theory, Proc.
of the silver jubilee conf. Univ, Hyderabad, Dec. 2003, ed. Tandon R.,
pp. 66-89, Hundistan books, Dehli, 2005; see also E-print, Sept. 2003,
http : //www.arXiv.org, math.AG/0309054, pp. 1-21.
25. M. Florence, Points rationnelles sur les espaces homogénes et leurs compactifications,
Transformation groups, v. 11 (2006), no. 2, pp. 161-176. see also
http : //www.math.uni − bielefeld.de/LAG/man/174.pdf
26. I. Panin, A purity theorem for linear algebraic groups, Preprint, 2005, pp. 1-25,
available at the K-theory archive, http : //www.math.uiuc.edu/K − theory, no.
729.
27. P. Gille, L. Moret-Bailly, Actions algébrique de groupes arithmétiques, Appendix
to the paper Ulmo, D. Yafaev, Galois orbits of special subvarieties of Shimura varieties,
Preprint, 2005, pp. 1-10, available at http : //www.math.u −psud.fr/ ∼
ullmo
28. Nguen Quoc Thang, Corestriction peinciple for non-abelian cohomology of reductive
group schemes over arithmetic rings, Proc. Japan Acad. Sci., ser. A,
Math. Sci. 82(2006), no. 9, pp. 147-151.
29. N. Naumann, Arithmetically defined subgroups of Morava stabilizer algebras,
Composit. Math., v. 144 (2008), pp. 247-270; see also Preprint, pp. 1-28, 2006?,
http : //www.tux1.nyc.aps.org
30. N. Naumann, Torsors under smooth group schemes and Morava stabilizer groups,
Preprint, pp. 1-29, http : //www.math.uiuc.edu/ ganter/talbot/qiso2.pdf
31. C. D. Gonzales-Avilés, Chevalley’s ambiguous class number formula
for an arbitrary torus, Math. Res. Lett., 15(2008), 1149-1165;
www.mathjournals.org/mri/2008-015-006/2008-015-006-007.pdf; an erlier ver-
10